Abstract

A Bott tower is an iterated CP-bundle over a point, where each CP-bundle is the projectivization of a rank 2 decomposable complex vector bundle. For a Bott tower, the filtered cohomology is naturally defined. We show that isomorphism classes of Bott towers are distinguished by their filtered cohomology rings. We even show that any filtered cohomology ring isomorphism between two Bott towers is induced by an isomorphism of the Bott towers.

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